Difficulty distribution
How the classified questions are distributed by difficulty.
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Practice Coordinate Geometry - Mathematics previous year questions organised from real papers, with year-wise coverage and clear topic navigation.
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Year-wise coverage for Coordinate Geometry. Each bar uses a separate theme-derived color.
How the classified questions are distributed by difficulty.
MCQ, numerical, multiple-select and other formats found in these papers.
Top subjects by unique question coverage.
Top topics across the included previous year papers.
Top subtopics inside this exact selection.
Question coverage for the most populated papers. Every active PYP paper remains listed below.
Open a focused page built from the same verified paper data.
Explore previous-paper coverage, trends and focused practice for Circle.
Explore previous-paper coverage, trends and focused practice for Parabola.
Explore previous-paper coverage, trends and focused practice for Ellipse.
Explore previous-paper coverage, trends and focused practice for Straight Lines And Pair Of Straight Lines.
Explore previous-paper coverage, trends and focused practice for Hyperbola.
Newest papers appear first. Sort by year, question coverage or name.
| Paper | Year / session | Questions in this view | Open |
|---|---|---|---|
| VITEEE 2024 | 2024 | 5 | View paper |
| VITEEE 2023 | 2023 | 2 | View paper |
| VITEEE 2022 | 2022 | 7 | View paper |
| VITEEE 2021 | 2021 | 6 | View paper |
A varied preview from the papers represented in this selection, with every available option.
The equation of a straight line which cuts off intercept on \(X\)-axis which is twice that on \(Y\)-axis and is at a unit distance from origin is given by
A ray of light is sent along the line \(x-2 y+5=0\). Upon reaching the line \(3 x-2 y+7=0\), the ray is reflected from it. The equation of the line containing the reflected ray, is
The line \(a x+b y+c=0\) will be a tangent to the circle \(x^2+y^2=r^2\), then
The area of circle touching parabola $y=x^2$ at $(1,1)$ and having directrix of $y=x^2$ as its normal is $125 A \pi$, then $A$ is
The radius of the circle \((x \cos \theta+y \sin \theta-a)^2+(x \sin \theta-y \cos \theta-b)^2=k^2\) is
If a circle of constant radius '\(r\)' passes through the origin and meets the coordinate axes at points \(A\) and \(B\) respectively, then the locus of the centroid of triangle \(O A B\), '\(O\)' being the origin, is